I am asking for an advise for the following problem:
For a research-project I am writing a brute-force algorithm based on a GPU with (py)OpenCl.
(I know JTR is out there)
Right now I do have a Brute-Force-Generator in Python which is filling up for each round the buffer with words (amount=1024*64).I pass the buffer to the GPU Kernel. The GPU is calculating for each value in the buffer a MD5 Hash Value and compares it with a given one. Great that it works!
BUT:
I don't think this is really the full performance i can get from the GPU - or is it? Isn't there a bottleneck when i have to fill up the buffer by the CPU and pass it to the GPU 'just' for a Hash calculation an comparison - or am i wrong and this is already the fastet or almost the fastet performance i can get?
I have done a lot of Research before I consider to ask this question here. I couldn't find a brute force implementation on the GPU kernel so far - why?
Thx
EDIT 1:
I try to explain it in a different way what I want to know. Lets say I have an average computer. Performing an brute-force-algorithm on a GPU is faster than on a CPU (if you do it right). I have looked through some GPU brute-force tools and couldn't find one with the whole brute-force implementation on the GPU Kernel.
Right now I am passing "word packages" to the GPU and let them do the work (hash & compare) there - looks like this is the common way . Isn't it faster to 'split' the brute-force algorithm so each Unit on the GPU will generate its own "word packages" by itself.
All I do is wondering why the common way is to pass packages with values from the CPU to the GPU instead of doing the CPU work also on the GPU work! Is it because it is not possible to split a brute-force algorithm on a GPU or isn't the improvement worth the effort to port it to the GPU?
About the performance of the "brute-force" approach.
All i do is wondering why the common way is to pass packages with values from the CPU to the GPU instead of doing the CPU work also on the GPU work! Is it because it is not possible to split a brute-force algorithm on a GPU or isn't the improvement worth the effort to port it to the GPU?
I do not know the details of your algorithm, but, in general, there are some points to consider before creating a hybrid CPU-GPU algorithm. Just to name a few:
Different architectures (best CPU algorithm probably is not the best
GPU algorithm).
Extra synchronization points.
Different memory spaces (implies PCIe/network transfers).
More complex algorithms
More complex fine tuning.
Vendors policy.
Nevertheless, there are quite a few examples out there that combines the power of the GPU and the CPU at the same time. Typically, sequential or highly divergent parts of the algorithm will run on the CPU while the homogeneous, computing intensive part runs on the GPU. Other applications, uses the CPU to preprocess the input data to a format that is more amenable to GPU processing (for instance, changing the data layout). Finally, there are applications targeting pure performance that really do a significant amount of work on the CPU, like the MAGMA project.
In summary, the answer it that it really depends on the details of your algorithm if it is really possible or if it worth it to design a hybrid algorithm that takes the most of your CPU-GPU system as a whole.
About the performance of your current approach
I think you should break down your question in two parts:
It is my GPU kernel efficient?
How much time am I actually doing work at the GPU?
Regarding the first one, you didn't provide any information about your GPU kernel so we could not really help you with it, but general optimization approaches apply:
Is it your computation memory/compute bound?
How far are you from your GPU peak memory bandwidth?
You need to start from these question in order to known what kind of optimization/algorithm you should apply. Take a look at the roofline performance model.
As for the second question, even though you don't go into detail, it seems like your application spend so much time on small memory transfers (take a look at this article about how to optimize memory transfers). The overhead of starting the PCIe just to send a few words would kill any performance benefit you get from using a GPU device. Thus, sending a bunch of small buffers instead of large chunks of memory packing a large number of them is not, in general, the way to go.
If you're looking for performance, you may want to overlap the computation and the memory transfer. Read this article for more information.
As a general recommendation, before implementing any optimization, take some time to profile your application. It would save you a lot of time.
Related
I wonder what is the difference in terms of running time between executing the MPI_Alltoallv and MPI_Alltoall functions when the amount of transferred data is approximately the same? I couldn't find any such benchmark results. I am interested in large-scale instances, where tens of thousands or better hundreds of thousand of MPI processes are used and where these processes correspond to a substantial part of a given HPC system (considering at best some modern ones, such as BG/Q, Cray XC30, Cray XE6, ...).
Overview
One of the big advantages of MPI_Alltoall is that protocol decisions can be made quickly because they depend on a handful of scalars. In contrast, if a library implementer wants to optimize MPI_Alltoallv, they have to scan four vectors to determine if, for example, the communication is nearly homogeneous, highly sparse, or some other pattern.
The other issue is that MPI_Alltoall can easily use the output buffer as scratch space because every process provides and consumes the same amount of data. For MPI_Alltoallv, it's not practical to do all the bookkeeping, so any scratch space is going to be allocated. I can't remember the specifics of this issue, but I think I've read it somewhere in the MPI canon.
Implementation Skeletons
There are at least two special cases of alltoallv for which one can optimize better than the MPI library can:
Nearly homogeneous communication, i.e. the count vectors are nearly constant. This can happen when you have a distributed array that doesn't divide evenly across the process grid. In this case, you can:
Pad your arrays and use MPI_Alltoall directly.
Use MPI_Alltoall for the subset of processes that have homogeneous communication and either MPI_Alltoallv or a batch of Send-Recv for the remainder. This works best if you can cache the associated communicators. Using nonblocking communication should help too.
Write your own implementation of Bruck that handles the cases where the count varies, which is likely at the end of your vector. Having not done this myself, I don't know how difficult or worthwhile this one is.
Sparse communication, i.e. the count vector contains a large number of zeros. For this case, just use a batch of nonblocking Send-Recv and Waitall, because that's likely the best the MPI library will ever do and doing it yourself allows you to tune the batch size if you want.
Papers
MPI on a Million Processors describes the scalabillity issue associated with vector collectives. Granted, you may not see the cost of scanning the vector arguments on most CPUs, but it is an O(n) problem that motivates implementers to not touch the vector arguments more than necessary.
HykSort: a new variant of hypercube quicksort on distributed memory architectures describes a custom implementation that performs much better than optimized libraries. Such an optimization is rather difficult to implement inside of an MPI library, because it may be rather specialized. (This reference is targeted at Hristo's comment, not your question, by the way.)
Code
You can discover some interesting things by comparing the implementations of these operations in MPICH (https://github.com/pmodels/mpich/blob/main/src/mpi/coll/alltoall.c and https://github.com/pmodels/mpich/blob/main/src/mpi/coll/alltoallv.c). Only MPI_Alltoall uses Bruck's algorithm and pairwise exchange. Similar conclusions can be drawn from the available options for I_MPI_ADJUST_ALLTOALL and I_MPI_ADJUST_ALLTOALLV on https://software.intel.com/en-us/node/528906. Whether these limitations are fundamental or merely practical is left as an exercise for the reader.
Practical Experience
When MPI_Alltoall on Blue Gene/P used DCMF_Alltoallv (source code), so there was no difference relative to MPI_Alltoallv, and the latter might have even been better since the application pre-populated the vector arguments.
I wrote a version of all-to-all exchange for Blue Gene/Q that was as fast as MPI_Alltoall. My version was agnostic to constant versus vector arguments so this result implies that MPI_Alltoallv would perform similarly to MPI_Alltoall. However, I can't find the code now to be absolutely sure of the details.
However, Blue Gene networks were rather special, particularly w.r.t. all-to-all, so the behavior on fat-tree or dragonly networks on systems where the CPU is much faster than the network will be quite different.
I suggest you write a benchmark and measure it where you intend to run your application. Once you have some data, it will be much easier to figure out what optimizations may be missed.
I have done a MPI and GPU version of diffusion equation.
In MPI version, I compute next values by doing a decomposition of the grid and each process represents a sub-grid.
In GPU/OpenCL version, I compute next values by converting 2D grid to 1D and looping of the global index of this 1D grid to achieve the update of all grid.
Now, I would like to know if it is possible to mix these both versions, i.e to assign a sub-grid for each MPI process and into the sub-grid, compute the values with GPU/OpenCL.
I think that it's only feasible if GPU is able to share its ressources between different MPI processes (I have only a GPU device)
Anyone could tell me if actually this is possible ?
thanks
Sure, the GPU can be shared between multiple processes. It's still just one resource so if you had it reasonably well utilized before with one process then don't expect much scaling since now your processes are competing for a single resource. Worst case is performance actually gets worse, if you oversubscribe the GPU. Another issue to watch out for is GPU memory usage.
I was given a little excercise where I had to implement a Monte Carlo algorithm by using MPI to estimate the total volume of n spheres, having the coordinates of their center and radius in 3 dimensions. Even if we must use MPI, we can launch all the processes on our local machine, so there's no network overhead. I implemented two versions of this excericse:
One, using MPI_Send and MPI_Recv (where the process of rank 0 only waits for partial results from the others to perform the final sum)
http://pastebin.com/AV41hJqn
The other, using MPI_Reduce, also here process of rank 0 waits for partial results.
http://pastebin.com/8b0czv6a
I expected that both the programs would take the same time to finish, but I see that the one using MPI_Reduce is faster. Why this? Where's the difference?
There could be a lot of reasons depending on which MPI implementation you're using, what kind of hardware you're running on and how optimized the implementation is to take advantage of that. This Google Scholar search gives some idea of the variety of work done on this. To give you a few ideas of what it could be:
Since reductions can be completed in intermediate steps, it may be possible to use a different topology than the basic rank 0 collect-from-all approach, with tradeoffs in latency and bandwidth.
Within a compute node (or on your desktop or laptop if you're trying this with a toy problem), it may be possible to exploit locality within cores, between cores on a CPU socket or between sockets to order the computations and communication in a way that's more efficient for the hardware. It sounds from the abstract like this paper from IBM may give some concrete details about some of these design decisions. Alternatively, the implementation might choose a cache-oblivious scheme for better performance within a general compute node.
Persistent communication (MPI_Send_init and MPI_Recv_init) can be used under the hood in the MPI_Reduce implementation. These routines can perform better than their blocking and non-blocking counterparts due to providing the MPI implementation and hardware with extra details about how the program is grouping its communications.
This is not a comprehensive list, but hopefully it gets you started and provides some ideas for how to search out more details if you're interested.
Lets say there is a computer with 4 CPUs each having 2 cores, so totally 8 cores. With my limited understanding I think that all processors share same memory in this case. Now, is it better to directly use openMP or to use MPI to make it general so that the code could work on both distributed and shared settings. Also, if I use MPI for a shared setting would performance decrease compared with openMP?
Whether you need or want MPI or OpenMP (or both) heavily depends the type of application you are running, and whether your problem is mostly memory-bound or CPU-bound (or both). Furthermore, it depends on the type of hardware you are running on. A few examples:
Example 1
You need parallelization because you are running out of memory, e.g. you have a simulation and the problem size is so large that your data does not fit into the memory of a single node anymore. However, the operations you perform on the data are rather fast, so you do not need more computational power.
In this case you probably want to use MPI and start one MPI process on each node, thereby making maximum use of the available memory while limiting communication to the bare minimum.
Example 2
You usually have small datasets and only want to speed up your application, which is computationally heavy. Also, you do not want to spend much time thinking about parallelization, but more your algorithms in general.
In this case OpenMP is your first choice. You only need to add a few statements here and there (e.g. in front of your for loops that you want to accelerate), and if your program is not too complex, OpenMP will do the rest for you automatically.
Example 3
You want it all. You need more memory, i.e. more computing nodes, but you also want to speed up your calculations as much as possible, i.e. running on more than one core per node.
Now your hardware comes into play. From my personal experience, if you have only a few cores per node (4-8), the performance penalty created by the general overhead of using OpenMP (i.e. starting up the OpenMP threads etc.) is more than the overhead of processor-internal MPI communication (i.e. sending MPI messages between processes that actually share memory and would not need MPI to communicate).
However, if you are working on a machine with more cores per node (16+), it will become necessary to use a hybrid approach, i.e. parallelizing with MPI and OpenMP at the same time. In this case, hybrid parallelization will be necessary to make full use of your computational resources, but it is also the most difficult to code and to maintain.
Summary
If you have a problem that is small enough to be run on just one node, use OpenMP. If you know that you need more than one node (and thus definitely need MPI), but you favor code readability/effort over performance, use only MPI. If using MPI only does not give you the speedup you would like/require, you have to do it all and go hybrid.
To your second question (in case that did not become clear):
If you setup is such that you do not need MPI at all (because your will always run on only one node), use OpenMP as it will be faster. But If you know that you need MPI anyways, I would start with that and only add OpenMP later, when you know that you've exhausted all reasonable optimization options for MPI.
With most distributed memory platforms nowadays consisting of SMP or NUMA nodes it just makes no sense to not use OpenMP. OpenMP and MPI can perfectly work together; OpenMP feeds the cores on each node and MPI communicates between the nodes. This is called hybrid programming. It was considered exotic 10 years ago but now it is becoming mainstream in High Performance Computing.
As for the question itself, the right answer, given the information provided, has always been one and the same: IT DEPENDS.
For use on a single shared memory machine like that, I'd recommend OpenMP. It make some aspects of the problem simpler and might be faster.
If you ever plan to move to a distributed memory machine, then use MPI. It'll save you solving the same problem twice.
The reason I say OpenMP might be faster is because a good implementation of MPI could be clever enough to spot that it's being used in a shared memory environment and optimise its behaviour accordingly.
Just for a bigger picture, hybrid programming has become popular because OpenMP benefits from cache topology, by using the same address space. As MPI might have the same data replicated over the memory (because process can't share data) it might suffer from cache cancelation.
On the other hand, if you partition your data correctly, and each processor has a private cache, it might come to a point were your problem fit completely in cache. In this case you have super linear speedups.
By talking in cache, there are very different cache topology on recent processors, and has always: IT DEPENDS...
I'm studying multicore parallelism in F#. I have to admit that immutability really helps to write correct parallel implementation. However, it's hard to achieve good speedup and good scalability when the number of cores grows. For example, my experience with Quick Sort algorithm is that many attempts to implement parallel Quick Sort in a purely functional way and using List or Array as the representation are failed. Profiling those implementations shows that the number of cache misses increases significantly compared to those of sequential versions. However, if one implements parallel Quick Sort using mutation inside arrays, a good speedup could be obtained. Therefore, I think mutation might be a good practice for optimizing multicore parallelism.
I believe that cache locality is a big obstacle for multicore parallelism in a functional language. Functional programming involves in creating many short-lived objects; destruction of those objects may destroy coherence property of CPU caches. I have seen many suggestions how to improve cache locality in imperative languages, for example, here and here. But it's not clear to me how they would be done in functional programming, especially with recursive data structures such as trees, etc, which appear quite often.
Are there any techniques to improve cache locality in an impure functional language (specifically F#)? Any advices or code examples are more than welcome.
As far as I can make out, the key to cache locality (multithreaded or otherwise) is
Keep work units in a contiguous block of RAM that will fit into the cache
To this end ;
Avoid objects where possible
Objects are allocated on the heap, and might be sprayed all over the place, depending on heap fragmentation, etc.
You have essentially zero control over the memory placement of objects, to the extent that the GC might move them at any time.
Use arrays. Arrays are interpreted by most compilers as a contiguous block of memory.
Other collection datatypes might distribute things all over the place - linked lists, for example, are composed of pointers.
Use arrays of primitive types. Object types are allocated on the heap, so an array of objects is just an array of pointers to objects that may be distributed all over the heap.
Use arrays of structs, if you can't use primitives. Structs have their fields arranged sequentially in memory, and are treated as primitives by the .NET compilers.
Work out the size of the cache on the machine you'll be executing it on
CPUs have different size L2 caches
It might be prudent to design your code to scale with different cache sizes
Or more simply, write code that will fit inside the lowest common cache size your code will be running on
Work out what needs to sit close to each datum
In practice, you're not going to fit your whole working set into the L2 cache
Examine (or redesign) your algorithms so that the data structures you are using hold data that's needed "next" close to data that was previously needed.
In practice this means that you may end up using data structures that are not theoretically perfect examples of computer science - but that's all right, computers aren't theoretically perfect examples of computer science either.
A good academic paper on the subject is Cache-Efficient String Sorting Using Copying
Allowing mutability within functions in F# is a blessing, but it should only be used when optimizing code. Purely-functional style often yields more intuitive implementation, and hence is preferred.
Here's what a quick search returned: Parallel Quicksort in Haskell. Let's keep the discussion about performance focused on performance. Choose a processor, then bench it with a specific algorithm.
To answer your question without specifics, I'd say that Clojure's approach to implementing STM could be a lesson in general case on how to decouple paths of execution on multicore processors and improve cache locality. But it's only effective when number of reads outweigh number of writes.
I am no parallelism expert, but here is my advice anyway.
I would expect that a locally mutable approach where each core is allocated an area of memory which is both read and written will always beat a pure approach.
Try to formulate your algorithm so that it works sequentially on a contiguous area of memory. This means that if you are working with graphs, it may be worth "flattening" nodes into arrays and replace references by indices before processing. Regardless of cache locality issues, this is always a good optimisation technique in .NET, as it helps keep garbage collection out of the way.
A great approach is to split the work into smaller sections and iterate over each section on each core.
One option I would start with is to look for cache locality improvements on a single core before going parallel, it should be simply a matter of subdividing the work again for each core. For example if you are doing matrix calculations with large matrices then you could split up the calculations into smaller sections.
Heres a great example of that: Cache Locality For Performance
There were some great sections in Tomas Petricek's book Real Work functional programming, check out Chapter 14 Writing Parallel Functional Programs, you might find Parallel processing of a binary tree of particular interest.
To write scalable Apps cache locality is paramount to your application speed. The principles are well explain by Scott Meyers talk. Immutability does not play well with cache locality since you create new objects in memory which forces the CPU to reload the data from the new object again.
As in the talk is noted even on modern CPUs the L1 cache has only 32 KB size which is shared for code and data between all cores. If you go multi threaded you should try to consume as little memory as possible (goodbye immutabilty) to stay in the fastest cache. The L2 cache is about 4-8 MB which is much bigger but still tiny compared to the data you are trying to sort.
If you manage to write an application which consumes as little memory as possible (data cache locality) you can get speedups of 20 or more. But if you manage this for 1 core it might be very well be that scaling to more cores will hurt performance since all cores are competing for the same L2 cache.
To get most out of it the C++ guys use PGA (Profile Guided Optimizations) which allows them to profile their application which is used as input data for the compiler to emit better optimized code for the specific use case.
You can get better to certain extent in a managed code but since so many factors influence your cache locality it is not likely that you will ever see a speedup of 20 in the real world due to total cache locality. This remains the regime of C++ and compilers which use profiling data.
You may get some ideas from these:
Cache-Oblivious http://supertech.csail.mit.edu/cacheObliviousBTree.html Cache-Oblivious Search Trees Project
DSapce#MIT Cache coherence strategies in a many-core processor http://dspace.mit.edu/handle/1721.1/61276
describes the revolutionary idea of cache oblivious algorithms via the elegant and efficient implementation of a matrix multiply in F#.